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Algebra 2 Final Exam Review

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Section 1

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Algebra Math

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6 years ago

Date created

Mar 1, 2020

Cards (35)

Section 1

(35 cards)

compounded annually (interest)

Front

A=P(1+r/n)^nt

Back

Cot Ɵ

Front

= 1/ tanƟ

Back

Arithmetic series formula

Front

S(n) = n* ( a(1) + a(n)) / 2

Back

Tan

Front

Sin/cos

Back

Sum of Geometric

Front

S(n)= a(1) * ( 1- r^n) / (1-r)

Back

Log Exponent property

Front

If a^x = a ^y then x= y

Back

Sin^2 Ɵ + cos ^2 Ɵ

Front

1

Back

principal and interest

Front

A=P(1+r)^t

Back

Sin or cos or tan ( pi/ - Ɵ )

Front

cos Ɵ, sin Ɵ, cot Ɵ

Back

P( A or B)

Front

P(A) + P(B) - P( A and B)

Back

CotƟ

Front

CosƟ / sin Ɵ

Back

Taking the log of each side of 3^x = 12

Front

Log 3^x= log 12 x log 3= log 12 x= log 12 / log 3 x= 2.262

Back

Log power property

Front

Log (b) m ^n = n log (b) m

Back

Common log

Front

Log (base) y= x Log (10) x= log (x)

Back

Natural log

Front

Ln(x)= log (e= 2.716...)x

Back

1+ cot ^2Ɵ

Front

csc ^2 Ɵ

Back

TanƟ

Front

sinƟ / cosƟ

Back

Sum of an infinite geometric series

Front

S= a(1) / 1-r

Back

Inverse log

Front

y= b^x

Back

P (A and B)

Front

P (A) + P (B/A)

Back

Unit circle

Front

Back

P (A and B)

Front

P(A) * P(B)

Back

Log Product Property

Front

Log (b) m + log (b) n = log (b) mn

Back

cscƟ

Front

= 1/ sinƟ

Back

Arithmetic

Front

Increases through addition by a common value

Back

1 + tan^2 Ɵ

Front

Sec ^2 Ɵ

Back

tan period

Front

= pi/|b|

Back

Find the next term in a sequence

Front

a (n) = 1/ n ^2

Back

Log change of base formula

Front

Log (c) a= log a / log c

Back

Arithmetic rule

Front

a(n) = a (1) + (n-1) d

Back

Rule for a geometric sequence

Front

a(n)= a(1) r ^n-1

Back

Log (c) a

Front

ln (a) / ln (c)

Back

SecƟ

Front

=1/ cosƟ

Back

Log quotient property

Front

Log (b) m - log (b) n = log (b) m/n

Back

Asymptotes

Front

= pi/ 2|b|

Back